We extend, to the quantum domain, the results obtained in [Nucl. Phys. B 885 (2014) 150] and [Phys. Lett. B 738 (2014) 405] concerning Niederer's transformation for the Pais–Uhlenbeck oscillator. Namely, the quantum counterpart (an unitary operator) of the transformation which maps the free higher derivatives theory into the Pais–Uhlenbeck oscillator is constructed. Some consequences of this transformation are discussed
The Schwinger quantum action principle is a dynamic characterization of the transformation functions...
We show that the quantum Hamilton-Jacobi equation can be written in the classical form with the spat...
We investigate symmetric oscillators, and in particular their quantization, by employing semiclassic...
We extend, to the quantum domain, the results obtained in [Nucl. Phys. B 885 (2014) 150] and [Phys. ...
AbstractWe extend, to the quantum domain, the results obtained in [Nucl. Phys. B 885 (2014) 150] and...
Ostrogradsky's method allows one to construct Hamiltonian formulation for a higher derivative system...
AbstractOstrogradsky's method allows one to construct Hamiltonian formulation for a higher derivativ...
Dynamical systems invariant under the action of the l-conformal Newton–Hooke algebras are constructe...
AbstractWe consider a Hamiltonian formulation of the (2n+1)-order generalization of the Pais–Uhlenbe...
AbstractDynamical systems invariant under the action of the l-conformal Newton–Hooke algebras are co...
Relation between Bopp-Kubo formulation andWeyl-Wigner-Moyal symbol calculus, and non-commutative geo...
AbstractThe study of the symmetry of Pais–Uhlenbeck oscillator initiated in Andrzejewski et al. (201...
15 pages, 2 figuresWe discuss the quantum dynamics of the Pais-Uhlenbeck oscillator. The Lagrangian ...
Cλ-extended oscillator algebras generalizing the Calogero-Vasiliev algebra, where Cλ is the cyclic g...
The Quantum Arnold Transformation, a unitary operator mapping the solutions of the Schr¨odinger equa...
The Schwinger quantum action principle is a dynamic characterization of the transformation functions...
We show that the quantum Hamilton-Jacobi equation can be written in the classical form with the spat...
We investigate symmetric oscillators, and in particular their quantization, by employing semiclassic...
We extend, to the quantum domain, the results obtained in [Nucl. Phys. B 885 (2014) 150] and [Phys. ...
AbstractWe extend, to the quantum domain, the results obtained in [Nucl. Phys. B 885 (2014) 150] and...
Ostrogradsky's method allows one to construct Hamiltonian formulation for a higher derivative system...
AbstractOstrogradsky's method allows one to construct Hamiltonian formulation for a higher derivativ...
Dynamical systems invariant under the action of the l-conformal Newton–Hooke algebras are constructe...
AbstractWe consider a Hamiltonian formulation of the (2n+1)-order generalization of the Pais–Uhlenbe...
AbstractDynamical systems invariant under the action of the l-conformal Newton–Hooke algebras are co...
Relation between Bopp-Kubo formulation andWeyl-Wigner-Moyal symbol calculus, and non-commutative geo...
AbstractThe study of the symmetry of Pais–Uhlenbeck oscillator initiated in Andrzejewski et al. (201...
15 pages, 2 figuresWe discuss the quantum dynamics of the Pais-Uhlenbeck oscillator. The Lagrangian ...
Cλ-extended oscillator algebras generalizing the Calogero-Vasiliev algebra, where Cλ is the cyclic g...
The Quantum Arnold Transformation, a unitary operator mapping the solutions of the Schr¨odinger equa...
The Schwinger quantum action principle is a dynamic characterization of the transformation functions...
We show that the quantum Hamilton-Jacobi equation can be written in the classical form with the spat...
We investigate symmetric oscillators, and in particular their quantization, by employing semiclassic...